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Metrically well-set minimization problems
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Outgoing claims: the papers this work cites, builds on, or argues with.
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Nonlinear Functional Analysis and its Applications
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A characterization of well-posed minimum problems in a complete metric space
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About well-posed optimization problems for functionals in metric spaces
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Inversion of real-valued functions and applications
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A new sufficient condition for the well-posedness of non-linear least square problems arising in identification and control
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A characterization of semicontinuity-preserving multifunctions
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Hadamard and Tyhonov well-posedness of a certain class of convex functions
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On upper semicontinuity of global minima in constrained optimization problems
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Metric regularity, openness and Lipschitzian behavior of multifunctions
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A characterization of tyhonov well-posedness for minimum problems, with applications to variational inequalities(∗)
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Some properties of “well–posed” variational. inequalities governed by linear operators
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On the continuity of the minima for a family of constrained optimization problems∗
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Most convex functions are nice(*)
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Generic well‐posedness of optimization problems in topological spaces
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Iterative Solution of Nonlinear Equations in Several Variables
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Compactoid and compact filters
What points at this work
Incoming claims: where this work appears in other papers’ reference lists and arguments.
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Well‐Posed Minimization Problems via the Theory of Measures of Noncompactness
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Metric and Topological Tools
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Elements of Convex Analysis
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Elementary and Viscosity Subdifferentials
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Intrinsic Bounds for Kuhn-Tucker Points of Perturbed Convex Programs
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Various Aspects of Well-Posedness of Optimization Problems
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Well-set and well-posed minimization problems
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Convergence of diagonally stationary sequences in convex optimization
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Conditioning convex and nonconvex problems
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Various Types of Well-Posedness for Vector Equilibrium Problems with Respect to the Lexicographic Order
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Nonlinear error bounds for lower semicontinuous functions on metric spaces
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A systematization of global well-posedness in vector optimization
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Levitin–Polyak well-posedness of constrained vector optimization problems
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Well-posedness of mixed variational inequalities, inclusion problems and fixed point problems
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Levitin–Polyak well-posedness of variational inequality problems with functional constraints
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Metric characterizations of α-well-posedness for symmetric quasi-equilibrium problems
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Well-posedness for generalized quasi-variational inclusion problems and for optimization problems with constraints
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Well-Posedness and Scalarization in Vector Optimization
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Well Posedness in Vector Optimization Problems and Vector Variational Inequalities
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Vector Optimization Problems via Improvement Sets
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A Note on Pointwise Well-Posedness of Set-Valued Optimization Problems
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Levitin–Polyak well-posedness for set optimization problems involving set order relations
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Well-setness and scalarization in set optimization
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Levitin–Polyak well-posedness by perturbations of split minimization problems
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Metrically Levitin–Polyak well-posed parametric set optimization problem
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Well-Posedness for Set Optimization Problems Involving Set Order Relations
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Stability of constrained optimization problems
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Parametric well-posedness for variational inequalities defined by bifunctions
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Well-posedness for equilibrium problems and for optimization problems with equilibrium constraints
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Well-posedness by perturbations of mixed variational inequalities in Banach spaces
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Well-posedness of generalized mixed variational inequalities, inclusion problems and fixed-point problems
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A generalized Ekeland vector variational principle and its applications in optimization
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Levitin–Polyak well-posedness of variational inequalities
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Well-posedness of variational problems with applications to staircase methods
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Genericity of Well-Posedness, Perturbations and Smooth Variational Principles
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Well-Posedness by Perturbations of Variational Problems
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Levitin–Polyak Well-Posedness of Vector Variational Inequality Problems with Functional Constraints
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On stability of approximate solutions of minimization problems
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Recent hypertopologies and continuity of the value function and of the constrained level sets
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Constrained convex optimization problems-well-posedness and stability*
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Scalarization of Levitin–Polyak well-posed set optimization problems
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Levitin-Polyak well-posedness for vector optimization problems in linear spaces
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Well-posed vector optimization problems and vector variational inequalities
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Calmness and Stability Properties of Marginal and Performance Functions
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Generalized Levitin--Polyak Well-Posedness in Constrained Optimization
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Scaled Stability in Variational Problems
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On Minimizing and Critical Sequences in Nonsmooth Optimization
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Levitin-Polyak Well-Posedness for Equilibrium Problems with Functional Constraints
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Well‐Posedness by Perturbations of Generalized Mixed Variational Inequalities in Banach Spaces
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Metric Characterizations of α‐Well‐Posedness for a System ofMixed Quasivariational‐Like Inequalities in Banach Spaces
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Well-Posedness for Generalized Set Equilibrium Problems
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Well-posedness of Systems of Equilibrium Problems
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LEVITIN-POLYAK WELL-POSEDNESS FOR GENERALIZED QUASI-VARIATIONAL INCLUSION AND DISCLUSION PROBLEMS AND OPTIMIZATION PROBLEMS WITH CONSTRAINTS
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STORNG LEVITIN-POLYAK WELL-POSEDNESS FOR GENERALIZED QUASI-VARIATIONAL INCLUSION PROBLEMS WITH APPLICATIONS
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Well-posedness for parametric strong vector quasi-equilibrium problems with applications
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On well-posedness in vector optimization
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Well-posedness Techniques in the Qualitative Analysis for a class of Equilibrium problems
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Well-posedness by perturbations of variational-hemivariational inequalities with perturbations
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Bounded Diagonally Stationary Sequences in Convex Optimization
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